Conjecture 1.1 ([1]}, [2]}) 

For a knot \(K \subset S^3\) , let \(J_n(K;e^{2\pi i/n})\)  be the \(n\) th colored Jones polynomial of \(K\)  evaluated at \(e^{2\pi i/n}\) . Then
\(\lim _{n \rightarrow \infty } \frac{2\pi }{n} \log | J_n(K;e^\frac{2\pi i}{n})| = \rm {Vol}(S^3 \setminus K).\) 

